Benedict Irwin edited section_Another_Result_begin_equation__.tex  almost 8 years ago

Commit id: 4e30cf193c8f30a0f1ae59cfafc8fb666ab3498a

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\begin{equation}  \sum_{q=1}^\infty \sum_{k=1}^\infty \frac{x^{p_{q k}}}{q} =\sum_{k=1}^\infty \frac{\sigma_1(k)x^{p_k}}{k}  \end{equation}  It would appear that \begin{equation}  T\sum_{p\in\mathbb{P}} x^{p^2} \to \sum_{q=1}^\infty \sum_{p\in\mathbb{P}} \frac{x^{p^2 q}}{q}  \end{equation}